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Proof delta(t/2) = 2*delta(t) Where delta: Dirac delta function http://en.wikipedia.org/wiki/Dirac_delta_function
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\[\Delta \frac{ t }{ 2 }=2 \Delta\]
take derivative
(1/2) Delta t= (1/2) Delta
Last night I finally got to a decent proof :) \[\int\limits_{}^{} \delta(t/2) dt \rightarrow \left(\begin{matrix}t/2=\tau \\ dt = 2d \tau \end{matrix}\right) \rightarrow \int\limits_{}^{} 2*\delta(\tau) d \tau\] And since \[\tau\] is a "dummy variable" \[\delta(t/2) = 2\delta(t)\]
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